Correct option is C
Solution:
Option A: "HCF of fractions = HCF of denominatorsLCM of numerators
Incorrect : This formula is reversed. The correct formula for the HCF of fractions is LCM of denominatorsHCF of numerators , not HCF of denominatorsLCM of numerators .
Option B: "LCM of fractions = LCM of denominatorsHCF of numerators "
Incorrect : This is not the correct formula for the LCM of fractions. The correct formula for the LCM of fractions is HCF of denominatorsLCM of numerators ..
Option C: Correct statement because it properly expresses the formula for the HCF of fractions:
HCF of fractions=LCM of denominatorsHCF of numerators
Option D: "The numbers are said to be co-prime if their LCM is 1"
Incorrect : The definition of co-prime numbers is that their HCF is 1, not their LCM. The LCM of two co-prime numbers is greater than 1, and their HCF is 1.